Mutual and self-diffusion in binary mixtures
- 1 November 1970
- journal article
- research article
- Published by Taylor & Francis in Molecular Physics
- Vol. 19 (5) , 703-715
- https://doi.org/10.1080/00268977000101721
Abstract
The relationship between the self and mutual diffusion coefficients in binary mixtures of dilute and dense hard sphere fluids is discussed on the basis of Bearman's equations for diffusion, with the hard sphere friction constants derived by taking into account the change in collision frequency on passing from the dilute to the dense fluid. The connection with the equations of Chapman-Enskog, Thorne, Douglass and Frisch is also considered together with the relationship to the viscosity of systems of mixed hard spheres.Keywords
This publication has 18 references indexed in Scilit:
- Transport properties of liquid n-alkanesThe Journal of Physical Chemistry, 1969
- Isothermal diffusion in some two- and three-component systems in terms of velocity correlation functionsThe Journal of Physical Chemistry, 1969
- Diffusion in a Mixed Dense FluidThe Journal of Chemical Physics, 1969
- Diffusion in binary liquid mixturesThe Journal of Physical Chemistry, 1969
- 300. The application of the frictional-coefficient formalism to diffusion in binary mixtures of neutral substancesJournal of the Chemical Society, 1963
- Self-diffusion in mixtures. Part 4.—Comparison of theory and experiment for certain gas mixturesTransactions of the Faraday Society, 1961
- Statistical Mechanical Theory of the Diffusion Coefficients in Binary Liquid SolutionsThe Journal of Chemical Physics, 1960
- Diffusion in binary liquid mixtures. Part 2.—The diffusion of carbon tetrachloride in some organic solvents at 25°Transactions of the Faraday Society, 1955
- Diffusion Coefficients for the System Biphenyl in BenzeneJournal of the American Chemical Society, 1954
- The measurement of the viscosity of gases at high pressures. —The viscosity of nitrogen to 1000 atmsProceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 1931